Lecture 3 Flashcards
If a regression model has nonnormally distributed errors, what is the effect of the unbiasedness of OLS?

If a regression model has nonnormally distributed errors, what is the effect of the consistancy of OLS?

If a regression model has nonnormally distributed errors, what is the effect of BLUEness of OLS?

If a regression model has nonnormally distributed errors, what is the effect of the asymptotic efficiency of OLS?

If a regression model has nonnormally distributed errors, what is the effect of the variance of OLS?

If a regression model has nonnormally distributed errors, what is the effect on the distributions on the t-test or F-test of OLS coefficients? (for finite observations)

If a regression model has nonnormally distributed errors, what is the effect on the distributions on the t-test or F-test of OLS coefficients? (for infinite observations, i.e., large n)

What three properties of OLS are different if the errors are nonnormally distributed?
Homoskedatic errors are non-normally distributed, OLS is not efficient, t-statistic and F-statistic do not have their respective distributions.


What are three tests that can be used to test normality?


WERK DEZE UIT




A Uniform [0, 1] distribution



We test H0: γi = 0 (etc.) We test with ɑ = 0.05/n




Test if 𝛿 = 0 with wald test

What is a disadvantage of the RESET test?




Here we can test whether intercept and slopes are same for both groups:
H0 :δ0 = δ1 =δ2 = 0. The F-test for this is the Chow (break)test.


